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A sequence (xₙ) in a lattice-normed space $(X,p,E)$ is said to be statistical p-convergent to x∈ X if the sequence p(xₙ-x) is statistical order convergent to zero in E. This convergence has been investigated recently for (X,p,E)=(E,|·|,E) under the following names; statistical order convergence, statistical multiplicative order convergence, statistically unbounded τ-convergence, and statistically multiplicative convergence. In this paper, we introduce the concept statistical p-convergence and study the general properties of it.
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Yapalı et al. (2026) studied this question.
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